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<DD> This integer specifies the degree of the B-spline that is to be used to define the finite elements system.
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Larger degrees support higher order approximations, but come at the cost of denser system matrices (incurring a cost in both space and time).<BR>
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The default value for this parameter is 2.
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<DT>[<b>--color</b> <<i>pull factor</i>>]
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<DD> If specified, the reconstruction code assumes that the input is equipped with colors and will extrapolate
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the color values to the vertices of the reconstructed mesh. The floating point value specifies the relative importance
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Running at depth <i>d</i> corresponds to sampling on a voxel grid whose resolution is 2^<i>d</i> x 2^<i>d</i> x 2^<i>d</i>.<br>
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The default value for this parameter is the value of the <B>--depth</B> parameter.
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<DT>[<b>--primalVoxel</b>]
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<DD> Enabling this flag when outputing to a voxel file has the reconstructor sample the implicit function at the corners of the grid, rather than the centers of the cells.
<DD> This integer is the depth up to which a conjugate-gradients solver will be used to solve the linear system. Beyond this depth Gauss-Seidel relaxation will be used.<br>
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The default value for this parameter is 0.
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<HR>
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<ANAME="USAGE"><B>USAGE</B></A><br>
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For testing purposes, three point sets are provided:
<LI> Added support for different degree B-splines.
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(Note that as the B-spline degree is a template parameter, only degree 1 through 4 are supported.
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If higher order degrees are desired, additional template parameters can be easily added in the body of the <U>Execute</U> function inside of <I>PoissonRecon.cpp</I>.
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Similarly, to reduce compilation times, support for specific degrees can be removed.)
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<LI> Added the <B>--primalVoxel</B> flag to support to extraction of a voxel grid using primal sampling.
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<LI> Changed the implementation of the voxel sampling so that computation is now linear, rather than log-linear, in the number of samples.
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<LI> Changed the realization of the normal/vector field to use a more compactly supported basis. This gives rise to a smaller system (using less memory and providing a faster solver). Earlier results can be obtained
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by setting:<PRE>#define NORMAL_DEGREE 2</PRE> in the file <I>MultiGridOctreeData.h</I>.
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